Answer:
The discount rate for this project is 5%.
Explanation:
The discount rate for the new project will be the required rate of return or the cost of equity that will be used to discount the cash flows from the project to calculate its Net present value. Using the CAPM, we can calculate the required rate of return (r) as:
r = rRF + beta * rpM
Where,
- rRF is the risk free rate
- beta is the stock's beta or measure of risk
- rpM is the market risk premium
r = 2% + 0.5 * 6% = 0.05 or 5%
Answer:
The correct answer is option b.
Explanation:
A monopolist is the only firm in its market. It is the price maker and faces a downward-sloping demand curve. There is a restriction on the entry of new firms. So the monopolist can earn more than normal profit in both short-run as well as long run. The other firms can not join the market because of barriers to entry. So unlike a perfectly competitive firm, the monopolist will continue to earn super normal profits in the long run as well.
Answer:
b. −1.79 percent
Explanation:
You can solve this using a financial calculator. I'm using TI BA II plus ;
First, find Price of the bond if YTM = 5.5%. Since it is semi-annual, adjust the YTM and total duration;
N = 13*2 = 26
I/Y = 5.5%/2 = 2.75%
PMT = (6%/2)*1000 = 30
FV = 1,000
CPT PV = $1046.01
Next, find Price of the bond if YTM = 5.7%.
N = 13*2 = 26
I/Y = 5.7%/2 = 2.85%
PMT = (6%/2)*1000 = 30
FV = 1,000
CPT PV = $1027.28
Percentage change =[ (New price- Old price)/Old price] *100
= -1.79%
Answer:
Cash price of the car
= Down payment + A(1 - <u>(1+r/m)</u>-nm
r/m
= $2,200 + $200(1-<u>(1+0.11/12</u>)-4x12
0.11/12
= $2,200 + $200(1-<u>(1+0.0091666667</u>)-48
0.0091666667
= $2,200 + $200(1-(<u>1.009166666667</u>)-48
0.0091666667
= $2,200 + `$200(38.691421)
= $9,938
Explanation:
The cash price of the car is equal to the down payment plus the present value of the monthly installment. The present value of the monthly installment is obtained by using present value of annuity formula.
<span>with an exchange rate of 11 pesos per dollar, the hotel stay will cost $636.36</span>
